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Gap Formation Around 0.5Ωe of Whistler‐Mode Waves Excited by Electron Temperature Anisotropy
Journal of Geophysical Research: Space Physics ( IF 2.6 ) Pub Date : 2021-01-16 , DOI: 10.1029/2020ja028631
Huayue Chen 1, 2 , Xinliang Gao 1, 2 , Quanming Lu 1, 2 , Konrad Sauer 3 , Rui Chen 1, 2 , Jiansheng Yao 1, 2 , Shui Wang 1, 2
Affiliation  

With a one‐dimensional particle‐in‐cell simulation model, we have investigated the gap formation around 0.5urn:x-wiley:21699402:media:jgra56235:jgra56235-math-0003 of the quasi‐parallel whistler‐mode waves excited by an electron temperature anisotropy. When the frequencies of excited waves in the linear stage cross 0.5urn:x-wiley:21699402:media:jgra56235:jgra56235-math-0005, or when they are slightly larger than 0.5urn:x-wiley:21699402:media:jgra56235:jgra56235-math-0006 but then drift to lower values, the Landau resonance can make the electron distribution form a beam‐like/plateau population. Such an electron distribution only slightly changes the dispersion relation of whistler‐mode waves, but can cause severe damping around 0.5urn:x-wiley:21699402:media:jgra56235:jgra56235-math-0007 via cyclotron resonance. At last, the wave spectrum is separated into two bands with a power gap around 0.5urn:x-wiley:21699402:media:jgra56235:jgra56235-math-0008. The condition under different electron temperature anisotropy and plasma beta is also surveyed for such kind of power gap. Besides, when only the waves with frequencies lower than 0.5urn:x-wiley:21699402:media:jgra56235:jgra56235-math-0009 are excited in the linear stage, a power gap can also be formed due to the wave‐wave interactions, i.e., lower band cascade. Our study provides a clue to reveal the well‐known 0.5urn:x-wiley:21699402:media:jgra56235:jgra56235-math-0010 power gap of whistler‐mode waves ubiquitously observed in the inner magnetosphere.

中文翻译:

电子温度各向异性激发的惠斯勒波在0.5Ωe附近的间隙形成

利用一维粒子内模拟模型,我们研究了缸:x-wiley:21699402:media:jgra56235:jgra56235-math-0003由电子温度各向异性激发的准平行的惠斯勒模式波的0.5附近的间隙形成。当线性级中的激发波频率骨灰盒:x-wiley:21699402:media:jgra56235:jgra56235-math-0005超过0.5时,或者当它们稍大于0.5骨灰盒:x-wiley:21699402:media:jgra56235:jgra56235-math-0006但随后漂移到较低值时,朗道共振可使电子分布形成束状/高原态。这样的电子分布只会稍微改变惠斯勒波的色散关系,但是会骨灰盒:x-wiley:21699402:media:jgra56235:jgra56235-math-0007通过回旋加速器共振而在0.5左右产生严重的阻尼。最后,将波谱分为两个频带,功率间隙约为0.5ur:x-wiley:21699402:media:jgra56235:jgra56235-math-0008。对于这种功率间隙,还研究了在不同电子温度各向异性和等离子体β下的条件。此外,当只有缸:x-wiley:21699402:media:jgra56235:jgra56235-math-0009线性频率下的频率低于0.5的波被激发时,由于波与波的相互作用,即较低的频带级联,也会形成功率间隙。我们的研究提供了线索,揭示了缸:x-wiley:21699402:media:jgra56235:jgra56235-math-0010在内部磁层普遍观察到的惠斯勒模式波的0.5功率间隙。
更新日期:2021-02-12
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